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A wooden cylinder of diameter 4r, height H and density is kept on a hole of diameter 2r of a tank, filled with liquid of density as shown in the figure. The block in the above question is maintained at the position by external means and the level of liquid is lowered. The height when this external force reduces to zero is :–
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- remains same
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The correct answer is:
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A wooden cylinder of diameter 4r, height H and density is kept on a hole of diameter 2r of a tank, filled with liquid of density as shown in the figure. Now level of the liquid starts decreasing slowly. When the level of liquid is at a height above the cylinder the block starts moving up. At what value of , will the block rise :–
A wooden cylinder of diameter 4r, height H and density is kept on a hole of diameter 2r of a tank, filled with liquid of density as shown in the figure. Now level of the liquid starts decreasing slowly. When the level of liquid is at a height above the cylinder the block starts moving up. At what value of , will the block rise :–
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The adjacent graph shows the extension of a wire of length 1m suspended from the top of a roof at one end and with a load W connected to the other end. If the cross–sectional area of the wire is , calculate the Young's modulus of the material of the wire :–
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A thin liquid film formed between a U-shaped wire and a light slider supports a weight of (see figure). The length of the slider is 30 cm and its weight negligible. The surface tension of the liquid film is :-
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In experiment for measuring surface tension by capillary rise method, reading or positions A,B, C and D for internal diameter of capillary tube are given as under
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Statement-I : In Searle’s experiment, extension versus load curve is drawn as shown In the plot the first two readings are not lying on the straight line.
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Statement-II : Experiment is performed incorrectly
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In the experiment to determine Young’s modulus of the material of a wire under tension used in the arrangement as shown The percentage error in the measurement of length is ‘a’, in the measurement of the radius of the wire is ‘b’ and in the measurement of the change in length of the wire is ‘c’ Percentage error in the measurement of Young’s modulus for a given load is
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